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damaskus [11]
3 years ago
13

A city pool sells full-day and half-day passes during the summer. The goal is to make $1000 each day from pool pass sales. The g

raph shows the number of full-day and half-day passes they need to sell to make $1000.
What is the maximum number of half-day passes the pool can sell and make exactly $1000?
A) 50
B) 100
C) 150
D) 200 

Mathematics
1 answer:
goblinko [34]3 years ago
8 0

A city pool sells full-day and half-day passes during the summer. The goal is to make $1000 each day from pool pass sales. The graph shows the number of full-day and half-day passes they need to sell to make $1000.

the maximum number of half-day passes the pool can sell and make exactly $1000

From the graph the half day passes is on x axis.

WE can see that the maximum on x is 200

Half day passes starts at 0 and ends at 200

200 is the maximum number of half-day passes the pool can sell and make exactly $1000

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twice the number of donuts was only 6 less than 24 times the number of cream puffs. 10 times the number of cream puffs was only
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donuts and cream puffs were  45 & 4 respectively !

<u>Step-by-step explanation:</u>

Here we have , twice the number of donuts was only 6 less than 24 times the number of cream puffs. 10 times the number of cream puffs was only 5 less than the number of donuts   We need to find how many donuts and cream puffs were there . Let's find out:

Let number of donuts and cream puffs are x & y respectively ! So ,

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According to this statement equation is :

⇒ 2x=24y-6

⇒ x=12y-3            ................(1)

  • 10 times the number of cream puffs was only 5 less than the number of donuts

According to this statement equation is :

⇒ 10y= x-5

⇒ x=10y+5               ................(2)

Equation (1) & (2) :

⇒ 12y-3=10y+5

⇒ 2y=8

⇒ y=4

Putting  y=4 in  x=12y-3  :

⇒ x = 12(4)-3

⇒ x = 45

Therefore , donuts and cream puffs were  45 & 4 respectively !

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